TRUE

i thought he was gonna lose and then i saw the four and i gasped so hard

description

🙄

Thanks man

But its really possible

Don t know what u mean but 100% Yes

@AnVince T no since there’s only 16 boxes, which means 2^16 = 65536, you cant go any further

Quirky View now thats how u get 54 likes

Antoni Przyłuski now that’s how you get 3 likes

And then I read this comment 🤦‍♂️

+Spectre "engage ultra rage mode" *smashes phone*

+Spectre This video was not a game recording, the guy making this video chose what tiles to spawn where, making it the best circumstances from his point of view. If you read the description, its a proof of concept under optimal conditions.

+Spectre Right you busted him. Good eye.

580player if you and everyone who upped your comment actually read the description, you would see that this isnt randomized, he chooses what comes where, making the ideal round. Why? Because this video is about wether or not its possible to get the tile, not a video about him getting the tile

Tayler Dust I comment on what I want. I comment on the angle I want to come from, could give a damn what anybody else thinks. If one can pick bigger numbers why ever pick a 2 or a 4. The whole thing is stupid to me.

not luck, this isnt gameplay- this is just proving it is possible

i wonder which is the real game algorithm about creating 2 or 4 blocks.

From the original game's source code: Math.random() < 0.9 ? 2 : 4. So the game creates 2 tiles 90% of the time, and 4 tiles 10% of the time.

Ron Casey I'm still learning about programming is the rest of 100% transferred to 4 since 90%(0.9) is to 2? Or is there another line of code for 4 and 0.1?

River Webster no im pretty sure its luck and this is gameplay

Yeah I feel the same way, I'm pretty close to getting 8192....

BronzDano finished the game :D

Now I can get 2048 :P

That's easy, i filled the grid in order, going from 131072 to 4

Patient Zero idiot, can't you read the description?

Marcel Hermes Yes!!

*Swipes left instead of right*

If I had a "2" tile for every comment saying that Rick Tu (Creator) was lucky, then I would have the 99999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999 tile.

Somehow, not pointing out the problem in your joke is difficult. (that's an odd number)

not a power of two

in pretty sure u need at least 1 four in there

Sagnik Paul tbh, I don't think it could be any more even.

I do not understand about description,what description.

@@billypawa2589 idiot

Pretty cool

Read the dead, it's a proof of concept not ACTUAL gameplay.

Dirty Patota no

I think the game sort of rigs itself to give you a 4 at that point just so you can get the max tile.

Well, isn't this game full of situations where you need a lot of luck? Just in this video, critical lucky situations (where an unwanted 2 or 4 would in 100% result in Game Over): 1:00, 1:53, 2:39, 2:42, 2:42... Sure 2048 is skills but this guy/girl should buy a lottery ticket! :-)

I think it's not so difficult to cut the part of the game on the top where is the word "undo" and cut from the video all the parts in which he/she has undone the moves!! I've also done the 131072 tile but obviously in the practice mode..

This isn't gameplay, it's a proof of concept. Basically science.

***** The algorithm is set to make the game achievable, so it would never have put a 2 there anyway, so it wasn't really lucky, he just played the game right.

BozoTheBear its not possible. the strategy here is to line up the tiles in descending order. because how the tiles combine, you've probably noticed that they are all powers of two. for this to work, you must have enough space to store every tile leading up to your goal. so 65,536 = 2^16, then you have 2^15, 2^14, and so on. before this, you would go until you get 2^1, or just 2, combine it to get two 4s, then two 8s, all the way up to 2^n. this means that whatever n power of 2 your goal is, you must have at least n spaces on the board. the issue is that 131,072 = 2^17. this means that the only way to get to this number is to either have 17 spaces, or omit the final 2^1 and jump straight to 2^2. luckily, this comes in the 1 in 10 chance of getting a 4 on any given move. this means that the game has a hard cap of 2^17, and could never be done with a 2 at the end. by extension, it should be possible to fill the board with all tiles from 2^17 down to 2^4 without repeats, however the same rules would apply as you would succeedingly have fewer spaces to work with, thus require the rare 4 in each case. not including all other times where lucky numbers are required, this alone would require the lottery odds of 1 in 10^16. of course, since the game would never spawn an 8, this would be the end of the line (and probably a good chance to reconsider your priorities). one last thing, im aware that this is a 3 year old comment about a game that is long since irrelevant, i just happened to stumble on this during by usual late night youtube binge, and thought i would share some of the math, because math is fun.

good job reading the description

Yup, the chance of making this is incredibly slim. But with enough repetition you could actually get it.

it's 10%, not 50/50

I played this game with UNDO mode. It took me about a week, but I completely finished it further than the people did in this video. They are only half way to where I got up to. Not only did I get the 131072, but next to it I had the 65536, then the 32768, followed by the 16384, the 8192, 4096, 2048, 1024, 512, 256, 128, 64, 32, 16, 8 and lastly a 4. I don;t think I'll ever play that game again!

There's a 90% chance of a 2, 10% chance of a 4

@@scranderberry7559 someone else did that. It's impossible to get to 262144

maybe read the description?

⬛⬛⬛⬛⬜⬛⬛⬛⬛⬜⬛⬜⬛⬜⬜⬜⬜ ⬛⬜⬜⬜⬜⬛⬜⬜⬛⬜⬛⬜⬛⬜⬜⬜⬜ ⬛⬛⬛⬜⬜⬛⬛⬛⬛⬜⬛⬜⬛⬜⬜⬜⬜ ⬛⬜⬜⬜⬜⬛⬜⬜⬛⬜⬛⬜⬛⬜⬜⬜⬜ ⬛⬜⬜⬜⬜⬛⬜⬜⬛⬜⬛⬜⬛⬛⬛⬛⬜ . undo plz

Suspense ? "This video is a proof of concept, NOT a game recording." Read the description, dammit.

+StrawberryMeringue You Are Right And Don't Fool Us Christopher Nunez

L J actually it is only a 10% chance that the tile that spawns is a 4

***** A nonillion is a 1 with 30 zeros :P

Non- does mean nine. I take Latin. It is called nonillion because there are 9 "sets" of 0s after the 1st set, like this: 1 000 000 000 000 000 000 000 000 000 000 We don't say 1000 is million, so thats why nonillion is 30 0s, not 27 (9*3)

Liam Donegan nonillion = 10^54 guys what is wrong with you ;)

1 Decillion Is 1 With 33 Zeros And 1 With 303 Zeros Is One Centillion

-illiard just complicates things. all being -illion makes it simpler. PLus, which sounds better: multi-billionaire, or multi-milliardaire?

No. 131072 is only possible because of the fact that 4s spawn.

pseudorandom usually relies on time as in number of frames passed. It would be impossible to move frame perfect at every move assuming we even figure out the algorithm.

uh no it was not gameplay he chose when everything spawned

We want proof.....!!!

Sagar R. Biswal I have screenshots ^^

I got 262144

Jack Paesano impossible with the original 2048 to get 262144

Magdalena Bartosiewicz I GOT 8759824782346871234698172364891273468917234689127346891723468 NO TROLL

10% chance. With enough repetition it is possible.

+FortNikitaBullion Even if we assumed that you made the best possible moves every turn, and the game put the pieces in the best possible locations for you, it's still a maximum of 10%, being the odds of getting a 4 in that last spot. Multiplying that percentage by the odds of every game breaking move the computer could throw at you, and your odds are dismal.

Apparently it’s approximately 1 in 13 quintillion (13,000,000,000,000,000,000)

Read the description, PLEASE

@Bastian Inostroza - Official Channel awesomeee this was so long ago! it’s so cool you replied, thanks!

Yep. It would have to have one more case for having 262144.

you would have to get an 8 tile spawn to get a 262144, and the original game's source code spawns a 2 tile 90% of the time and a 4 tile the remaining 10% of the time

Naluskay Since 8 tiles can’t spawn it’s not possible but getting a 131072 is EXTREMELY impressive by itself

@@azestical6566 Read the description, PLEASE

@@RainbowHelveltica lmao what I never said it was real and theoretically a 131072 is possible but requires insane luck (also why tf you replying to a year old comment)

nope

Niels no

prove it

It's not complicated math. There are 16 spaces and each can hold a number. 2^16=65536 but if you get a four at the end, you can reach 2^17 or 131072. Tell your sister she will never get it because of how the game places blocks at random and messes up your things. Also tell her 1024 is crap. My best is 8192 and 111344 points.

The easiest way to explain it is to take a 4x4 grid and write out the powers of 2, one in each square. Start at the top with a 131072 and count down. 131072, 65536, 32768, 16384, 1024, 2048, 4096, 8192, 512, 256, 128, 64, 8, 8, 16, 32, As you can see, It not possible to get 262144 because you would need an 8 to spawn to combine upwards

Thanks guys, also I know that 1024 is "crap" but so is 8192 if you want to get technical with it.

Trevor Lambertson Good explanation, but no one cares if you thing 1024 is crap. It's probably a big achievement for her. And like Ethan Nikcevich said, 8192 can be "Crap" if you get technical.

@@trevorlambertson7546 mine is 32k

you are. this isnt gameplay.

And not Black?